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Number 2 using the reminder theorem

Mathematics

ScanSolve AI Answer

Answer

21

Step-by-step solution

4 steps

To find F(3)F(3) given F(x+1)=2x3+3x−1F(x+1) = 2x^3 + 3x - 1:

  1. Determine the value of xx that makes the argument of FF equal to 3.

    x+1=3x+1 = 3
  2. Solve for xx.

    x=3−1x = 3 - 1 x=2x = 2
  3. Substitute x=2x=2 into the expression for F(x+1)F(x+1).

    F(3)=2(2)3+3(2)−1F(3) = 2(2)^3 + 3(2) - 1
  4. Calculate the value.

    F(3)=2(8)+6−1F(3) = 2(8) + 6 - 1 F(3)=16+6−1F(3) = 16 + 6 - 1 F(3)=22−1F(3) = 22 - 1 F(3)=21F(3) = 21

    The value of F(3)F(3) is:

    2121
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